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PSOSCALF: A new hybrid PSO based on Sine Cosine Algorithm and Levy flight for solving optimization problems

机译:psoscalf:一种基于正弦余弦算法的混合PSO和征收航班,用于解决优化问题

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The development of the meta-heuristic algorithms for solving the optimization problems and constrained engineering problems is one of the topics of interest to researchers in recent years. Particle swarm optimization algorithm (PSO) is one of the social search-based and swarm intelligence algorithms that is distinguished by its high speed, low number of parameters and easy implementation. However, the PSO algorithm has disadvantages such as finding the local minimum instead of the global minimum and debility in global search capability. In this article, in order to solve these deficiencies, the PSO algorithm is combined with position updating equations in Sine Cosine Algorithm (SCA) and the Levy flight approach. Therefore, a new hybrid method called PSOSCALF is introduced in this paper. In the SCA algorithm, the mathematical formulation for the solution updating is based on the behavior of sine and cosine functions. These functions guarantee the exploitation and exploration capabilities. Levy flight is a random walk that produces search steps using Levy distribution and then, with large jumps, more effective searches are occurred in the search space. Thus, using combination of the SCA and Levy flight in the PSOSCALF algorithm, the exploration capability of the original PSO algorithm is enhanced and also, being trapped in the local minimum is prevented. The performance and accuracy of the PSOSCALF method have been examined by 23 benchmark functions of the unimodal and multimodal type and 8 constrained real problems in engineering. The optimization results of the test functions show that the PSOSCALF method is more successful than the PSO family and other algorithms in determining global minimum of these functions. Also, the proposed PSOSCALF algorithm is successfully applied to the real constrained engineering problems and provides better solutions than other methods. (C) 2018 Elsevier B.V. All rights reserved.
机译:据解决优化问题和受约束工程问题的元启发式算法的发展是近年来研究人员感兴趣的主题之一。粒子群优化算法(PSO)是基于社会搜索和群体智能算法之一,其通过其高速,较少的参数和简单实现而区别。但是,PSO算法的缺点如查找本地最小值,而不是全局搜索能力中的全局最小值和借用。在本文中,为了解决这些缺陷,PSO算法与正弦余弦算法(SCA)和征用飞行方法的位置更新方程组合。因此,本文介绍了一种新的混合方法,称为PSOSCALF。在SCA算法中,解决方案更新的数学制定基于正弦和余弦功能的行为。这些功能保证了开发和探索能力。 Levy Flight是一种随机散步,可以使用征收分布生成搜索步骤,然后在搜索空间中发生更大的跳跃,更有效的搜索。因此,在PSOSCALF算法中使用SCA和Levy飞行的组合,预防原始PSO算法的勘探能力,也被捕获在局部最小值中。 PSOSCALF方法的性能和准确性已通过单峰和多式联运类型的23个基准功能和工程中的8个受约束的真正问题进行了检查。测试功能的优化结果表明,PSOSCALF方法比PSO家族和其他算法更成功,在确定这些功能的全局最小值中。此外,所提出的PSOSCALF算法成功应用于实际约束的工程问题,并提供比其他方法更好的解决方案。 (c)2018 Elsevier B.v.保留所有权利。

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